All Tables - data provided by Dr. Alexander Parkhomov

Conceived by R. W. Greenyer and coded by P. W. Power for the Martin Fleischmann Memorial Project

Version 5.0, Sep 28, 2019

AllTables: In this, any and all of the tables made available by Dr Parkhomov may be invoked by a single SQL command and the results listed.

To make full use of this program's capabilities, a sound grasp of SQL is essential.

Note that a "null" appearing anywhere in the source or results tables indicates either that the value is not known or is not applicable in the context

This "universal" program can accept full SQL commands that query any of the 12 "Parkhomov" tables, together with the "ElementProperties", "Nuclides", "RadioNuclides" and "Atomic Radii" tables as well.

New Feature: In all the above tables except the Periodic, each atom, in either the input or the output, as well as its 'A' and 'Z' numbers now also has a 'nBorF' ('nuclear Boson or Fermion') and a 'aBorF' ('atomic Boson or Fermion') parameter associated with it.

An atom's nucleus is considered a Boson if its A number is even; if odd a Fermion (thus nBorF = 'b' or 'f'). The atom itself is considered a Boson if its number of neutrons (A - Z) is even; if odd a Fermion (thus aBorF = 'b' or 'f').

The above extra parameters can be used either passively by observing the distributions of 'b' and 'f' in inputs and/or outputs, and/or actively by including some or all of them in the SQL commands themselves.

Input used for this run on 06-Feb-2024 15:50:01 (NZT):

Full SQL Query: "select * from AtomicRadii"

94 rows were found.

Results Table:

Z	Emp	Cal	VDW	Cov	Tri	Met
1	25	53	120	38	null	null
2	120	31	140	32	null	null
3	145	167	182	134	null	152
4	105	112	153	90	85	112
5	85	87	192	82	73	null
6	70	67	170	77	60	null
7	65	56	155	75	54	null
8	60	48	152	73	53	null
9	50	42	147	71	53	null
10	160	38	154	69	null	null
11	180	190	227	154	null	186
12	150	145	173	130	127	160
13	125	118	184	118	111	143
14	110	111	210	111	102	null
15	100	98	180	106	94	null
16	100	88	180	102	95	null
17	100	79	175	99	93	null
18	71	71	188	97	96	null
19	220	243	275	196	null	227
20	180	194	231	174	133	197
21	160	184	211	144	114	162
22	140	176	null	136	108	147
23	135	171	null	125	106	134
24	140	166	null	127	103	128
25	140	161	null	139	103	127
26	140	156	null	125	102	126
27	135	152	null	126	96	125
28	135	149	163	121	101	124
29	135	145	140	138	120	128
30	135	142	139	131	null	134
31	130	136	187	126	121	135
32	125	125	211	122	114	null
33	115	114	185	119	106	null
34	115	103	190	116	107	null
35	115	94	185	114	110	null
36	null	88	202	110	108	null
37	235	265	303	211	null	248
38	200	219	249	192	139	215
39	180	212	null	162	124	180
40	155	206	null	148	121	160
41	145	198	null	137	116	146
42	145	190	null	145	113	139
43	135	183	null	156	110	136
44	130	178	null	126	103	134
45	135	173	null	135	106	134
46	140	169	163	131	112	137
47	160	165	172	153	137	144
48	155	161	158	148	null	151
49	155	156	193	144	146	167
50	145	145	217	141	132	null
51	145	133	206	138	127	null
52	140	123	206	135	121	null
53	140	115	198	133	125	null
54	null	108	216	130	122	null
55	260	298	343	225	null	265
56	215	253	268	198	149	222
57	195	195	null	169	139	187
58	185	158	null	null	131	182
59	185	247	null	null	128	182
60	185	206	null	null	null	181
61	185	205	null	null	null	183
62	185	238	null	null	null	180
63	185	231	null	null	null	180
64	180	233	null	null	132	180
65	175	225	null	null	null	177
66	175	228	null	null	null	178
67	175	226	null	null	null	176
68	175	226	null	null	null	176
69	175	222	null	null	null	176
70	175	222	null	null	null	176
71	175	217	null	160	131	174
72	155	208	null	150	122	159
73	145	200	null	138	119	146
74	135	193	null	146	115	139
75	135	188	null	159	110	137
76	130	185	null	128	109	135
77	135	180	null	137	107	136
78	135	177	175	128	110	139
79	135	174	166	144	123	144
80	150	171	155	149	null	151
81	190	156	196	148	150	170
82	180	154	202	147	137	null
83	160	143	207	146	135	null
84	190	135	197	null	129	null
85	null	127	202	null	138	null
86	null	120	220	145	133	null
87	null	null	348	null	null	null
88	215	null	283	null	159	null
89	195	null	null	null	140	null
90	180	null	null	null	136	179
91	180	null	null	null	129	163
92	175	null	186	null	118	156
93	175	null	null	null	116	155
94	175	null	null	null	null	159